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Train the given generative function to maximize the expected conditional log probability (density) that `gen_fn` generates the assignment `constraints` given inputs, where the expectation is taken under the output distribution of `data_generator`.
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Train the given generative function to maximize the expected conditional log
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probability (density) that `gen_fn` generates the assignment `constraints`
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given inputs, where the expectation is taken under the output distribution of
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`data_generator`.
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The function `data_generator` is a function of no arguments that returns a
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tuple `(inputs, constraints)` where `inputs` is a `Tuple` of inputs (arguments)
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to `gen_fn`, and `constraints` is an `ChoiceMap`.
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The function `data_generator` is a function of no arguments that returns a tuple `(inputs, constraints)` where `inputs` is a `Tuple` of inputs (arguments) to `gen_fn`, and `constraints` is an `ChoiceMap`.
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`conf` configures the optimization algorithm used.
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`param_lists` is a map from generative function to lists of its parameters.
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This is equivalent to minimizing the expected KL divergence from the conditional distribution `constraints | inputs` of the data generator to the distribution represented by the generative function, where the expectation is taken under the marginal distribution on `inputs` determined by the data generator.
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This is equivalent to minimizing the expected KL divergence from the
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conditional distribution `constraints | inputs` of the data generator to the
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distribution represented by the generative function, where the expectation is
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taken under the marginal distribution on `inputs` determined by the data
Fit the parameters of a generative function (`var_model`) to the posterior distribution implied by the given model and observations using stochastic gradient methods.
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Fit the parameters of a generative function (`var_model`) to the posterior
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distribution implied by the given model and observations using stochastic
Fit the parameters of a generative function (`var_model`) to the posterior distribution implied by the given model and observations using stochastic gradient methods applied to the [Variational Inference with Monte Carlo Objectives](https://arxiv.org/abs/1602.06725) lower bound on the marginal likelihood.
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Fit the parameters of a generative function (`var_model`) to the posterior
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distribution implied by the given model and observations using stochastic
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gradient methods applied to the [Variational Inference with Monte Carlo
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Objectives](https://arxiv.org/abs/1602.06725) lower bound on the marginal
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